Prime & Composite
Order of Operations
Word Problems
Multi‑Digit Multiplication
Number Patterns
100

Is 29 prime or composite

29 is prime. It has no positive divisors other than 1 and 29

100

Evaluate: 7+3×57+3×5

Multiply first: 3×5=153×5=15. Then add: 7+15=227+15=22

100

Maya has 45 stickers. She gives 12 to her friend. How many stickers does she have left?

45−12=33 stickers

100

136×4


136×4=544136×4=544

100

Fill the next number and what is the pattern: 2, 4, 6, 8, ___

Answer: 10 (pattern: add 2)

200

 List all the prime numbers between 10 and 30

11, 13, 17, 19, 23, 29

200

Evaluate: (8+2)×6−4(8+2)×6−4

Parentheses first: (8+2)=10(8+2)=10. Multiply: 10×6=6010×6=60. Subtract: 60−4=5660−4=56

200

A box holds 24 pencils. If a teacher has 6 boxes, how many pencils does she have in total

24×6=144 pencils

200

237×15

Work: 237×15=237×(10+5)=2370+1185=3555237×15=237×(10+5)=2370+1185=3555.
Answer: 3555

200

Fill the next two numbers and what is the pattern: 5, 10, 15, ___, ___

Answer: 20, 25 (pattern: add 5)

300

Explain whether 1 is prime, composite, or neither

Neither. 1 has exactly one positive divisor (1), so it is not prime (needs exactly two distinct positive divisors) and not composite (would have more than two)

300


6÷2×3

Start from left to right:

6÷2=3

Then, multiply by 3:

3×3=9

300

 A store sold 128 apples on Monday and three times that many on Tuesday. How many apples were sold on both days combined

Work: Tuesday = 3×128=3843×128=384. Total = 128+384=512128+384=512.
Answer: 512 apples

300

Multiply: 1,204×371,204×37

Work (standard):
1,204×30=36,1201,204×30=36,120
1,204×7=8,4281,204×7=8,428
Add: 36,120+8,428=44,54836,120+8,428=44,548.
Answer: 44,548

300

The pattern multiplies by 3 each step: 2, 6, 18, ___, ___

Answer: 54, 162

400

Is 221 prime or composite

221 is composite. Quick test: try small prime divisors. 221 ÷ 13 = 17, so 221 = 13 × 17

400

 5×(3+2)

 

First, solve what's inside the parentheses:

3+2=5

Then, multiply by 5:

5×5=25

400

Joshua has a total of 168 sodas. Using the sodas, he will fill empty boxes that hold 12 sodas. What is the greatest number of boxes that Joshua can fill completely?

14 Boxes and 168 Cans

400

A factory makes 2,345 toys each day. How many toys will it make in 30 days? Show multiplication and final answer.

Work: 2,345×30=2,345×(3×10)=(2,345×3)×102,345×30=2,345×(3×10)=(2,345×3)×10
2,345×3=7,0352,345×3=7,035
Multiply by 10: 7,035×10=70,3507,035×10=70,350.
Answer: 70,350 toys.

400

 What is the rule for this pattern and the next number: 3, 6, 12, 24, ___

Rule: multiply by 2 each time (or double). Next number: 48

500

Find the prime factorization of 360. Show your steps.

360 = 36 × 10 = (6 × 6) × (2 × 5) = (2 × 3) × (2 × 3) × 2 × 5. Collect factors: 360 = 2^3 × 3^2 × 5

500

10−3+5

Start from left to right:

10−3=7

Then, add 5:

7+5=12

500

On Saturday 132,654 guests visited Busch Gardens. On Sunday Busch Gardens had 129,783 guests visit. How many more guests visited Busch Gardens on Saturday

2,871 guests

500

422 x 97

422 × 7

  • 7 × 2 = 14 (write 4, carry 1)

  • 7 × 2 = 14 + 1 = 15 (write 5, carry 1)

  • 7 × 4 = 28 + 1 = 29

  • Result: 2,954

500

Create a rule and give the next two numbers for this pattern: 7, 14, 28, 56, ___, ___

Rule: multiply by 2 (double each term). Next two numbers: 112, 224